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Brums [2.3K]
3 years ago
10

Determine the mass flow of nitrogen in an 8-in.-diameter duct if it has a velocity of 16 ft/s. The nitrogen has a temperature of

90∘F, and the gage pressure is 10 psi. The atmospheric pressure is 14.7 psi.
Engineering
1 answer:
Alenkasestr [34]3 years ago
7 0

Answer:

Mass flow = 0.0203 slug/s

Explanation:

given data

diameter = 8 in

velocity = 16 ft/s

nitrogen temperature = 90°F = 549.67 °R

gage pressure = 10 psi

atmospheric pressure = 14.7 psi

solution

we know absolute pressure that is express as

\rho absolute = \rho gage + \rho atmospheric    ....................1

put here value we get

\rho absolute = 10 + 14.7

\rho absolute = 24.7 psi

\rho absolute = 3556.8 psf

and For nitrogen

R = 1775 ft-lb/slug °R

and we get gas equation that is express as  

\rho absolute  = \rho R T      ...............2

3556.8 = \rho × 1775 × 549.67    

\rho = 3.645 × 10^{-3}  slug/ft³

so here Mass flow that is express as

Mass flow = \rhoAV      .................3

Mass flow = 3.645 × 10^{-3}  ×  ( \frac{\pi \times (\frac{8}{12})^2}{4} ) ×  (16)

Mass flow = 0.0203 slug/s

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Explanation:

The major and minor principal stresses are given as follows:

\sigma_{max}=\dfrac{\sigma_x+\sigma_y}{2}+\sqrt{\left(\dfrac{\sigma_x-\sigma_y}{2}\right)^2+\tau_{xy}^2}

\sigma_{min}=\dfrac{\sigma_x+\sigma_y}{2}-\sqrt{\left(\dfrac{\sigma_x-\sigma_y}{2}\right)^2+\tau_{xy}^2}

Here

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So the formula becomes

\sigma_{max}=\dfrac{\sigma_x+\sigma_y}{2}+\sqrt{\left(\dfrac{\sigma_x-\sigma_y}{2}\right)^2+\tau_{xy}^2}\\\sigma_{max}=\dfrac{1750+0}{2}+\sqrt{\left(\dfrac{1750-0}{2}\right)^2+(800)^2}\\\sigma_{max}=875+\sqrt{\left(875)^2+(800)^2} \\\sigma_{max}=875+\sqrt{765625+640000}\\\sigma_{max}=875+1185.59\\\sigma_{max}=2060.59 \text{psf}

Similarly, the minimum normal stress is given as

\sigma_{min}=\dfrac{\sigma_x+\sigma_y}{2}-\sqrt{\left(\dfrac{\sigma_x-\sigma_y}{2}\right)^2+\tau_{xy}^2}\\\sigma_{min}=\dfrac{1700+0}{2}-\sqrt{\left(\dfrac{1700-0}{2}\right)^2+(800)^2}\\\sigma_{min}=875-\sqrt{(875)^2+(800)^2}\\\sigma_{min}=875-\sqrt{765625+640000}\\\sigma_{min}=875-1185.59\\\sigma_{min}=-310.59 \text{ psf}

The maximum shear stress is given as

\tau_{max}=\dfrac{\sigma_{max}-\sigma_{min}}{2}\\\tau_{max}=\dfrac{2060.59-(-310.59)}{2}\\\tau_{max}=\dfrac{2371.18}{2}\\\tau_{max}=1185.59 \text{psf}

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The explanation of the programs is provided in the attached file along with the screenshot of ATM application output.

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Air is contained in a cylinder device fitted with a piston-cylinder. The piston initially rests on a set of stops, and a pressur
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Answer:

The amount of heat transferred to the air is 340.24 kJ

Explanation:

From P-V diagram,

Initial temperature T1 = 27°C

Initial pressure P1 = 100 kPa

final pressure P3 = P2 = 300 kPa

volume at point 2, V2 = V1 = 0.4 m³

final temperature T2 = T3 = 1200 K

To determine the final pressure V3, use ideal gas equation

PV = mRT

Where R is the specific gas constant = 0.2870 KPa m³ kg K

But,

from initial condition, mass m = PV/RT

m = (P1*V1)/R*T1

T1 = 27+273 = 300K

m = (100*0.4)/(0.2870*300) = 0.4646 kg

Then;

Final volume V3 = mRT3/P3

V3 = (0.4646*0.2870*1200)/300

V3 = 0.5334 m³

Total work done W is determined where there is volume change which from point 2 to 3.

W = P3*(V3-V2)

W = 300*(0.5334-0.4) = 40.02 kJ

To get the internal energy, the heat capacity at room temperature Cv is 0.718 kJ/kg K

∆U = m*Cv*(T2-T1)

∆U = 0.4646*0.718(1200-300)

∆U = 300.22 kJ

The heat transfer Q = W + ∆U

Q = 40.02 + 300.22 = 340.24 kJ

Determine the amount of heat transferred to the air, in kJ, while increasing the temperature to 1200 K is 340.24 kJ

The attached file shows the Pressure - Volume relationship (P -V graph)

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